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Art

The National Museum of American History is not an art museum. But works of art fill its collections and testify to the vital place of art in everyday American life. The ceramics collections hold hundreds of examples of American and European art glass and pottery. Fashion sketches, illustrations, and prints are part of the costume collections. Donations from ethnic and cultural communities include many homemade religious ornaments, paintings, and figures. The Harry T Peters "America on Stone" collection alone comprises some 1,700 color prints of scenes from the 1800s. The National Quilt Collection is art on fabric. And the tools of artists and artisans are part of the Museum's collections, too, in the form of printing plates, woodblock tools, photographic equipment, and potters' stamps, kilns, and wheels.

Crockett Johnson annotated several diagrams in his copy of Valens’s book The Number of Things, and used a few of them as the basis of paintings. This is one example. It shows three golden rectangles, the curves from a compass used to construct the rectangles, and a section of a five-pointed Pythagorean star.

Euclid showed in his Elements that it is possible to divide a line segment into two smaller segments wherein the ratio of the whole length to the longer part equals the ratio of the longer part to the smaller. He used this theorem in his construction of a regular pentagon. This ratio came to be called the “golden ratio.”

A golden rectangle is a rectangle whose sides adhere to the golden ratio (in modern terms, the ratio of its length to its width equals (1 + √(5) ) /2, or about 1.62). The golden rectangle is described as the rectangle whose proportions are most pleasing to the eye.

This painting shows the relationship between a golden rectangle and a five-pointed Pythagorean star by constructing the star from the rectangle. It follows a diagram on the top of page 131 in Evans G. Valens, The Number of Things. This diagram is annotated. Valens describes a geometrical solution to the two expressions f x f = e x c and f = e - c, and associates it with the Pythagoreans. The right triangle on the upper part of Valens's drawing, with the short side and part of the hypotenuse equal to f, is shown facing to the left in the painting. It can be constructed from a square with side equal to the shorter side of the rectangle. Two of the smaller rectangles in the painting are also golden rectangles. Crockett Johnson also includes in the background the star shown by Valens and related lines.

This painting on masonite, #64 in the series, dates from 1970 and is signed: CJ70. It also is marked on the back: ”GOLDEN RECTANGLE (/) Crockett Johnson 1970. It is executed in two hues of gold to emphasize individual sections. While this method creates a detailed and organized contrast, it disguises the three rectangles and the star. Compare paintings 1979.1093.33 (#46) and 1979.1093.70 (#103).

Toward the end of his life, Crockett Johnson took up the problem of constructing a regular seven-sided polygon or heptagon. This construction, as Gauss had demonstrated, requires more than a straight edge and compass. Crockett Johnson used compass and a straight edge with a unit length marked on it. Archimedes and Newton had suggested that constructions of this sort could be used to trisect the angle and to find a cube with twice the volume of a given cube, and Crockett Johnson followed their example.

One may construct a heptagon given an angle of pi divided by seven. If an isosceles triangle with this vertex angle is inscribed in a circle, the base of the triangle will have the length of one side of a regular heptagon inscribed in that circle. According to Crockett Johnson's later account, in the fall of 1973, while having lunch in the city of Syracuse on Sicily during a tour of the Mediterranean, he toyed with seven toothpicks, arranging them in various patterns. Eventually he created an angle with his menu and wine list and arranged the seven toothpicks within the angle in crisscross patterns until his arrangement appeared as is shown in the painting.

Crockett Johnson realized that the vertex angle of the large isosceles triangle shown is exactly π/7 radians, as desired. The argument suggested by his diagram is more complex than what he later published. The numerical results shown in the figure suggest his willingness to carry out detailed calculations.

Heptagon from its Seven Sides, painted in 1973 and #107 in the series, shows a triangle with purple and white sections on a navy blue background. This oil or acrylic painting on masonite is signed on its back : HEPTAGON FROM (/) ITS SEVEN SIDES (/) (Color sketch for larger painting) (/) Crockett Johnson 1973. No larger painting on this pattern is at the Smithsonian.

This painting is a construction of Crockett Johnson, relating to a curve attributed to the ancient Greek mathematician Hippias. This was one of the first curves, other than the straight line and the circle, to be studied by mathematicians. None of Hippias's original writings survive, and the curve is relatively little known today. Crockett Johnson may well have followed the description of the curve given by Petr Beckmann in his book The History of Pi (1970). Crockett Johnson's copy of Beckmann’s book has some light pencil marks on his illustration of the theorem on page 39 (see figure).

Hippias envisioned a curve generated by two motions. In Crockett Johnson's own drawing, a line segment equal to OB is supposed to move uniformly leftward across the page, generating a series of equally spaced vertical line segments. OB also rotates uniformly about the point O, forming the circular arc BQA. The points of intersection of the vertical lines and the arc are points on Hippias's curve. Assuming that the radius OK has a length equal to the square root of pi, the square AOB (the surface of the painting) has area equal to pi. Moreover, the height of triangle ASO, OS, is √(4 / pi), so that the area of triangle ASO is 1.

The painting has a gray border and a wood and metal frame. The sections of the square and of the regions under Hippias's curve are painted in various pastel shades, ordered after the order of a color wheel.

This oil painting is #114 in the series. It is signed on the back: HIPPIAS' CURVE (/) SQUARE AREA = (/) TRIANGLE " = 1 = [ . .] (/) Crockett Johnson 1973.

This painting represents one of Crockett Johnson's early constructions of a heptagon. It shows a large purple circle, a pink triangle superimposed, and two smaller circles. Crockett Johnson's diagram for the painting is shown. Two equal circles are constructed, with the center of the first on the second and conversely (circles with centers C and D in the diagram), and a line segment drawn that includes their points of intersection. Then, in Crockett Johnson's words, "Against a straight edge controlling their alignment the sought points B, U, and E, are determined by the adjustment of compass arcs BC from U and EC from B. Angles FBC, CBD, DBE, and BAF are π/ 7." Detailed examination of the triangles in the drawing shows that this is indeed the case.

The colors of the painting highlight the circles, lines, and arcs central to the construction, and the largest of the resulting isosceles triangles with vertex angle π/7 is shown in bold shades of pink. The short line called CF in the drawing (as well as line segments CD and DE, which are not shown), is the length of the side of a heptagon inscribed in a circle centered at B with radius BF.

The oil on masonite work is #116 in the series. It has a gray background and a wood and metal frame. It is inscribed on the back: CONSTRUCTION OF HEPTAGON (/) . . .(8) (/) Crockett Johnson 1973.

Three very similar paintings in the Crockett Johnson collection are closely related to the construction of a side of an inscribed regular a heptagon which he published in The Mathematical Gazette in 1975. The paper presents a way of producing an isosceles triangle with angles in the ratio 3:3:1, so that the smallest angle in the triangle is π/7. This angle is then inscribed in a large circle, and intercepts an arc length of π/7. A central angle of the same circle intercepts twice the angle, that is to say 2π/7, and the corresponding chord the side of an inscribed heptagon.

Crockett Johnson described the construction of his isosceles triangle in the diagram shown in the image. The horizontal line segment below the circle on the painting corresponds to unit length BF in the figure, and the triangle is ABF. The light colors of the painting highlight important points in the construction - marking off an arc of radius equal to the square root of 2 with center F, measuring the unit length AO along a marked straight edge that passes through B and ends at point A on the perpendicular bisector, and finding the side of the regular inscribed heptagon.

This version of the construction of a heptagon is #108 in the series. The oil painting on masonite with chrome frame was completed in 1975 and is unsigned. It is marked on the back: Construction of the Heptagon (/) Crockett Johnson 1975. See also paintings #115 (1979.1093.77) and #117 (1979.1093.79) in the series.

David Lance Goines is known as a writer and lecturer as well as an illustrator and printer of both letterpress and offset lithography, his work much exhibited and collected throughout the country. But his Arts and Crafts influenced design is best known on his posters and in books. Goines was a recognized activist in Berkeley, associated with the Free Speech and Anti-War movements, and he did poster and book work for these movements.

Alice Waters, who founded the Berkeley restaurant, Chez Panisse, was a founding inspiration of the fresh, local, and organic food movement. She met David Goines in the Berkeley Free Speech movement. They began to collaborate on a column, “Alice’s Restaurant” for the local alternative paper. She wrote the recipes and he provided the artwork. He collected and printed each column as Thirty Recipes for Framing and the entire set and individual prints from the set began to appear on Berkeley walls and beyond, establishing him with enough profits to buy the Berkeley Free Press, rechristened the St. Hieronymus Press.

He issued his first Chez Panisse poster, "Red-Haired Lady," in 1972 and his most recent, "41st Anniversary," in 2012. In between is a series of anniversary posters, plus occasional others celebrating the restaurant's book releases, such as the Chez Panisse Café Cookbook, and other ventures. These works established his place as the primary artist associated with food and wine in the so-called Gourmet Ghetto. His early posters for Chez Panisse were soon followed by requests from other food and wine related sites and events, as well as from many other commercial entities.

The 1976 logo for Ravenswood Winery shows three intertwined ravens in a triskelion on the label designed by Goines for the release of the winery’s first vintage of Zinfandel. Winemaker Joel Peterson, the founder of Ravenswood Winery, told the artist of something he experienced in harvesting his first vintage. Ravens were the vineyard protectors who cawed at him through his stormy, debut harvest. Years later, the image is well known from the wine label which has remained as Goines designed it in 1976 (number 83 in the Goines repertory), on what became one of the most popular wines in the country.

The label even inspires tattoos. Peterson says that anyone showing up at the winery with a tattoo of said Ravenswood/Goines image will receive tastings of the wine free. Since 2008, every July the Winery holds a Tattoo Coming Out Party and Poetry Slam where people without permanent ink on their bodies can receive a temporary tattoo if they write a poem that “declares your love for tattoos, Ravens, or tattoos.”

Yellin, born in Poland, began learning ironwork at seven. He migrated to America in 1906 and taught at the Pennsylvania Museum and the school of Industrial Art. In 1910, he built the Arch Street Metalworker's studio, which eventually employed more than 200 craftsmen. Yellin was also an avid collector of fine examples of ironwork.

The photographs were made by Richard Hofmeister on a visit with curator Richard Ahlborn to the Samuel Yellin Metalworkers factory, Philadelphia, 1 April 1975. The master's thesis and article by Davis relate to an exhibition of Yellin's work at the Dimock Gallery, George Washington University.

Summary

Two films, one showing Yellin working; a master's thesis on Yellin and an article about him by Myra Tolmach Davis; and 86 photographs of Yellin's studio, factory, and home.

Films: (1) "The Making of Wrought Iron" produced by the Metropolitan Museum of Art (250 ft.), shows an artist sketching a grille and Yellin shaping a grille for a chair. (2) "The Florida Film" (175 ft., ca. 1928), shows examples of Yellin's first work as used in the Singing Tower, Mountain Lake, Florida. Both distributed by Southern Illinois University at Carbondale.

Photoprints: 86 prints from 35mm negatives by Richard Hofmeister, Office of Printing and Photographic Services, SI, April 1, 1975, with checklist, "The Samuel Yellin Metal Working Building & Collection, Philadelphia..."The photographs show SI curator Richard Ahlborn during his visit to the Yellin shop, along with Samuel Yellin's son Harvey, and the exterior of the building, library, factory, study, and collection rooms.

Cite as

Samuel Yellin Collection,1971-1975, Archives Center, National Museum of American History

This collection is the result of a year-long study of advertising of Campbell's "Red and White" Soups, supported in part by a grant from the Campbell Soup Company. Thirty-one oral history interviews were conducted by Dr. Barbara Griffith for the project, and a variety of related materials were gathered by the Center for Advertising History staff. The objective of the project was to create a collection that provides documentation, in print and electronic media, of the history and development of advertising for Campbell's Red and White Soups in the decades following World War II.

Summary

Includes oral history interviews; print, radio and television commercials; promotional items, company publications, market research.

Cite as

Campbell Soup Advertising Oral History and Documentation Project, Archives Center, National Museum of American History